R= Please use the space provided below to solve the given problem using the Algebraic Method for force addition. Calculate the Resultant and Equilibrant of the forces shown below. Indicate the Angle that each makes with the HorizontalAxis. 8- FORCE 400# 500 # 750 # RESULTANT R = 1000# HORIZONTAL COMPONENT (Angle with the Positive X-X Axis) Draw and Label the magnitude and Line of Action (e is the Angle with the Horizontal) for both the Resultant (R) and the Equilibrant (E) in the box shown on the right VERTICAL COMPONENT 750* 1278 1000" 65 30* 12 18 400* 500-

R= Please use the space provided below to solve the given problem using the Algebraic Method for force addition. Calculate the Resultant and Equilibrant of the forces shown below. Indicate the Angle that each makes with the HorizontalAxis. 8- FORCE 400# 500 # 750 # RESULTANT R = 1000# HORIZONTAL COMPONENT (Angle with the Positive X-X Axis) Draw and Label the magnitude and Line of Action (e is the Angle with the Horizontal) for both the Resultant (R) and the Equilibrant (E) in the box shown on the right VERTICAL COMPONENT 750* 1278 1000" 65 30* 12 18 400* 500-

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter5: Newton's Law Of Motion

Section: Chapter Questions

Problem 19P: Two ropes are attached to a tree, and forces of and are applied. The forces are coplanar (In the...

See similar textbooks

Similar questions

What force would balance (equilibrant) the resultant of the following vectors: 100 N, 45° north of east, 50 N east, and 80 N south. Use the component method in solving for the resultant of the given vectors. Check your work using the graphical method. Using the component method of adding vectors, find the resultant of the following vectors: 50 N to the right, 40 N downward, and 30 N, 30° North of East. What is the equilibrant (the one which balances the resultant vector) of the given vectors? Find the resultant of the following vectors: 30 m east, 40 m south, and 50 m west.
What are the characteristics of a force? How do the magnitude and direction of the equilibrants obtained in procedures A and B compare with the corresponding values obtained by the analytical method? Explain why they are so. Give practical examples of how concurrent forces help you in your daily activities. By vector diagram show the forces acting on a) lawn mower b) kite c) girl on a swing.
Resolve the vector components for the coplanar force system shown in Figure Q1a to calculate the magnitude of the resultant force and its angle of direction relative to the positive x-axis.
A weight of 300.0 kg is pulled from the water by the setup consisting of two slanted poles and a moveable rope as shown in the figure below. Take the value of acceleration due to gravity g = 9.8 m/s2. (Round your answer to one decimal place.) (a) Indicate the coordinates of A, B, C and D in m. (b) Find the position vectors along AB, CB, BD in m and corresponding unit vectors. (c) Determine the magnitude of the force in N along the pole AB, CB and BD.
In step 4, I think we should write [ M=6x8=48kN.m ] because x=9.815m is not perpendicular to the force P. Please correct me if I am wrong. Thank you in advance,
A 20.0 kg box is held at rest by two ropes that form theta=23 degrees angles with the vertical. An external force F is also applied vertically downward on the box. The force exerted by each of the two ropes is denoted by T of magnitude 660 N. A force diagram, showing the four forces that act on the box in equilibrium , is shown in the figure. Use g=10m/s2. What is the magnitude of the external force F (in unit of N) applied on the box?
Explain in words why the equilibrant vector is equal in magnitude and opposite in direction to the vector which represents the resultant of the first three forces in each case, in other words why Ex = -Rx and Ey = -Ry
Find the resultant of these two applied forces by scaled graphical construction using the parallelogrammethod. Use a ruler and protractor to construct vectors with scaled length and direction that representF1 and F2. A convenient scale might be 1.00 cm = 0.100 N. All directions are given relative to the forcetable. Account for this in the graphical construction to ensure the proper angle of one vector toanother. Determine the magnitude and direction of the resultant from your graphical solution andrecord them in the appropriate section of Calculations Table 1.
How do you find the minimum horizontal force of a box with force coming at an angle? I’m not sure what equation(s) to use.
A particle is acted upon by the following four forces: 25 N pulling east, 30 N pulling west, 54 N pulling north, and 42 N pulling south. a. Draw a diagram showing these four forces. b. Calculate the resultant and equilibrant of these forces
Please answer this NEATLY, COMPLETELY, and CORRECTLY for an UPVOTE. P is known to have a value equal to 260 lbs. Determine (a) the value of α so that the resultant of the three forces is to be vertical, and (b) the magnitude of the resultant force. Lastly (c) what are the components of the resultant force when resolved about the w and ν axis?
In a two-dimensional tug-of-war, Alex, Betty, and Charles pull horizontally on an automobile tire at the angles shown in the picture. The tire remains stationary in spite of the three pulls. Alex pulls with force of magnitude 218 N, and Charles pulls with force of magnitude 176 N. Note that the direction of is not given. What is the magnitude of Betty's force if Charles pulls in (a) the direction drawn in the picture or (b) the other possible direction for equilibrium?